Magnetic Susceptibility |

ζ |
z z | $\large{ \chi_{m} }$ |

1 | u u | 2.45 |

2 | d d | 0.53 |

3 | e e | 2.09 |

4 | g g | 1.77 |

5 | m m | -0.10 |

6 | a a | 0.23 |

7 | t t | 1.22 |

8 | b b | 0.36 |

9 | s s | -1.95 |

10 | c c | 2.43 |

The *magnetic susceptibility* of a quark is a dimensionless constant written as $\, \chi_{m} \,$. It characterizes each thermodynamic type of quark as noted by the quark index $\, \zeta \,$. So in an extension of the assumption of conjugate symmetry we presume that ordinary-quarks and anti-quarks have the same magnetic susceptibilities. The values shown in the accompanying table are obtained from laboratory observations of magnetic moments and the **magnetic susceptibilities** of quarks are defined by this list.

We define the **induced charge** to account for the relationship

$\mathcal{Q} \equiv e \Delta n \, \chi_{m}$

The constant $e$ is called the *elementary charge* measured in *Coulombs* and abbreviated by (C).

Sensory Interpretation: The magnetic susceptibility is an indication of how much the perception of an Anaxagorean sensation is tinged or influenced by the redness of surrounding sensations. So the susceptibily describes a sort of mixing between sensory categories. Recall Ernst Mach's remark that the perception of sensation is connected to "dispositions of mind, feelings, and volitions". And remember that redness is defined by the sight of human blood. So one possible interpretation of magnetic susceptibility is it mathmatically describes how fear affects other perceptions. This is especially relevent for distinguishing between safety and danger as described by the charge $\, q \,$. When perceptions of risk are affected by other sensory imbalances, which are generally noted by differences in quark coefficients $\, \Delta n \,$, then we use the induced charge to account for the relationship. Recall that reference sensations are benchmarks from which all perceptions are judged and recognized. These reference sensations are mathematically represented by constants. Accordingly, we associate a magnetic constant with the sight of human blood.

$\mu_{\sf{o}} \equiv 4 \pi \times 10^{-7}$ (N∙A^{-2})

Summary |

Nouns | Definition | |

Blood Constant | ${\sf{\text{Vacuum Magnetic Permeability}}} \\ \mu _{\sf{o}} = 4 \pi \times 10^{-7} \; \; \; \left( \sf{N} \cdot \sf{A^{-2}} \right)$ | 1-4 |